Feature Extraction by Pairwise Discriminant Analysis

碩士 === 國立臺灣海洋大學 === 資訊工程學系 === 94 === Abstract The linear discriminant analysis (LDA) is to find a linear transformation which can reduce the dimension of a feature vector and preserve most of the discriminant information of the vector. The LDA based on the Fisher criterion, known as the FDA, is the...

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Main Authors: Tzung-Ying Lin, 林宗穎
Other Authors: Chin-Chun Chang
Format: Others
Language:en_US
Published: 2006
Online Access:http://ndltd.ncl.edu.tw/handle/10754768253685576274
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spelling ndltd-TW-094NTOU53920152016-06-01T04:25:08Z http://ndltd.ncl.edu.tw/handle/10754768253685576274 Feature Extraction by Pairwise Discriminant Analysis 藉由配對識別分析進行特徵抽取 Tzung-Ying Lin 林宗穎 碩士 國立臺灣海洋大學 資訊工程學系 94 Abstract The linear discriminant analysis (LDA) is to find a linear transformation which can reduce the dimension of a feature vector and preserve most of the discriminant information of the vector. The LDA based on the Fisher criterion, known as the FDA, is the most popular approach. However, the FDA has some limitations. First, the reduced dimension is limited to the class number minus one. Besides, the LDA based on mixed class information, such as the FDA, may overemphasize or neglect the class distribution with magnitudes incompatible to the other classes. In this study, a novel scheme based on “pairwise discriminant analysis” is proposed to overcome the mentioned limitations of the FDA. The proposed method is a cascade of two different schemes, namely the FDA and the common-mean discriminant analysis (CMDA), and constitutes the desired linear transformation one column by one column. Based on the proposed measure to evaluate the effectiveness of a vector to discriminate the classes, the most effective one is selected at every iteration. The proposed scheme can also automatically determine the number of extracted features, which is a nontrivial problem for the LDA. The proposed approach was compared to various existing methods and the experimental results proved the feasibility of the proposed approach. Chin-Chun Chang 張欽圳 2006 學位論文 ; thesis 31 en_US
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description 碩士 === 國立臺灣海洋大學 === 資訊工程學系 === 94 === Abstract The linear discriminant analysis (LDA) is to find a linear transformation which can reduce the dimension of a feature vector and preserve most of the discriminant information of the vector. The LDA based on the Fisher criterion, known as the FDA, is the most popular approach. However, the FDA has some limitations. First, the reduced dimension is limited to the class number minus one. Besides, the LDA based on mixed class information, such as the FDA, may overemphasize or neglect the class distribution with magnitudes incompatible to the other classes. In this study, a novel scheme based on “pairwise discriminant analysis” is proposed to overcome the mentioned limitations of the FDA. The proposed method is a cascade of two different schemes, namely the FDA and the common-mean discriminant analysis (CMDA), and constitutes the desired linear transformation one column by one column. Based on the proposed measure to evaluate the effectiveness of a vector to discriminate the classes, the most effective one is selected at every iteration. The proposed scheme can also automatically determine the number of extracted features, which is a nontrivial problem for the LDA. The proposed approach was compared to various existing methods and the experimental results proved the feasibility of the proposed approach.
author2 Chin-Chun Chang
author_facet Chin-Chun Chang
Tzung-Ying Lin
林宗穎
author Tzung-Ying Lin
林宗穎
spellingShingle Tzung-Ying Lin
林宗穎
Feature Extraction by Pairwise Discriminant Analysis
author_sort Tzung-Ying Lin
title Feature Extraction by Pairwise Discriminant Analysis
title_short Feature Extraction by Pairwise Discriminant Analysis
title_full Feature Extraction by Pairwise Discriminant Analysis
title_fullStr Feature Extraction by Pairwise Discriminant Analysis
title_full_unstemmed Feature Extraction by Pairwise Discriminant Analysis
title_sort feature extraction by pairwise discriminant analysis
publishDate 2006
url http://ndltd.ncl.edu.tw/handle/10754768253685576274
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